All Practice Exams
100+ Free Castilla-La Mancha PAU Technical Drawing Applied to Plastic Arts and Design II (Dibujo Técnico Aplicado a las Artes Plásticas y al Diseño II - UCLM 2026) Practice Questions
Castilla-La Mancha PAU Technical Drawing Applied to Plastic Arts and Design II (Dibujo Técnico Aplicado a las Artes Plásticas y al Diseño II - UCLM 2026) practice questions are available now; exam metadata is being verified.
✓ No registration✓ No credit card✓ No hidden fees✓ Start practicing immediately
100+ Questions
100% Free
Loading practice questions...
Same family resources
Explore More Spain Castilla-La Mancha PAU (Prueba de Acceso a la Universidad)
Continue into nearby exams from the same family. Each card keeps practice questions, study guides, flashcards, videos, and articles in one place.
2026 Statistics
Key Facts: Castilla-La Mancha PAU Technical Drawing Applied to Plastic Arts and Design II (Dibujo Técnico Aplicado a las Artes Plásticas y al Diseño II - UCLM 2026) Exam
90 min
Official PAU UCLM exam duration
Tribunal PAU UCLM
0–10
Grading scale (minimum 4.0 in Access Phase)
Normativa PAU Universidad de Castilla-La Mancha
5 Blocks
Topic blocks per the official specifications matrix
UCLM PAU 2026
100
Practice questions in this assessment bank
OpenExamPrep
Prepare for the UCLM 2026 PAU Technical Drawing Applied to Arts II exam with 100 practice questions spanning geometry, transformations, descriptive projection, perspective, and normalization. This English-language multiple-choice bank is a study adaptation of the official written PAU paper, not a replica of it.
Sample Castilla-La Mancha PAU Technical Drawing Applied to Plastic Arts and Design II (Dibujo Técnico Aplicado a las Artes Plásticas y al Diseño II - UCLM 2026) Practice Questions
Try these sample questions to test your Castilla-La Mancha PAU Technical Drawing Applied to Plastic Arts and Design II (Dibujo Técnico Aplicado a las Artes Plásticas y al Diseño II - UCLM 2026) exam readiness. Each question includes a detailed explanation. Start the interactive quiz above for the full 100+ question experience with AI tutoring.
1Which notable point of a triangle is defined as the point of intersection of its three interior angle bisectors, which is equidistant from all three sides?
A.Incenter
B.Orthocenter
C.Circumcenter
D.Centroid
Explanation: The incenter is the point where the three interior angle bisectors of a triangle intersect. This point is equidistant from all three sides and serves as the center of the inscribed circle (incircle).
2Which notable point of a triangle is equidistant from its three vertices and is formed by the intersection of the perpendicular bisectors of its sides?
A.Incenter
B.Circumcenter
C.Orthocenter
D.Centroid
Explanation: The circumcenter is defined as the point of intersection of the three perpendicular bisectors of a triangle's sides. It is equidistant from all three vertices and is the center of the circumscribed circle (circumcircle).
3In a triangle, the lines connecting each vertex to the midpoint of the opposite side are called medians. In what ratio does the centroid divide each median, measured from the vertex?
A.1:1 (exact midpoint)
B.3:1 (three-quarters of the total length from the vertex)
C.2:1 (two-thirds of the total length from the vertex)
D.1:2 (one-third of the total length from the vertex)
Explanation: The centroid (center of gravity) divides each median into two segments with a ratio of 2:1, placing the centroid at 2/3 of the total median length measured from the corresponding vertex.
4What is the sum of the interior angles of a convex polygon with n sides?
A.n * 180°
B.(n - 1) * 360°
C.(n + 2) * 90°
D.(n - 2) * 180°
Explanation: The sum S of the interior angles of any convex polygon with n sides is given by the general formula S = (n - 2) * 180°, because the polygon can be divided into (n - 2) triangles sharing a single vertex.
5In a regular hexagon inscribed in a circle of radius R, what is the length of each of its sides?
A.R
B.R * sqrt(2)
C.R * sqrt(3) / 2
D.2 * R / 3
Explanation: Each of the six triangles formed by connecting the center of a regular hexagon to its vertices is an equilateral triangle. Therefore, the side length of a regular hexagon is exactly equal to the radius R of the circumscribed circle.
6What is meant by the Golden Ratio (Golden Section, Phi ≈ 1.618) when a line segment AB is divided into two parts (larger segment 'a' and smaller segment 'b')?
A.The proportion where the larger segment 'a' is exactly twice the smaller segment 'b'.
B.The proportion where the total length (a + b) is to the larger segment 'a' as the larger segment 'a' is to the smaller segment 'b'.
C.The division of the segment into three equal parts of constant length.
D.The relationship where the arithmetic mean of 'a' and 'b' equals their geometric mean.
Explanation: The Golden Ratio establishes a continuous harmonic proportion such that the total length of the segment (a + b) is to the larger part 'a' as the larger part 'a' is to the smaller part 'b': (a + b) / a = a / b = Phi.
7In a non-equilateral triangle, the Euler line is a straight line that always passes through three notable points. Which three points are these?
A.Incenter, Circumcenter, and Centroid
B.Incenter, Orthocenter, and Excenter
C.Circumcenter, Centroid, and Orthocenter
D.Centroid, Incenter, and Orthocenter
Explanation: The Euler line of a non-equilateral triangle always contains the circumcenter, the centroid, and the orthocenter. The centroid lies between the other two points, at 1/3 of the distance from the circumcenter to the orthocenter.
8Depending on the type of triangle according to its angles (acute, right, or obtuse), where is its orthocenter located?
A.Always inside the triangle regardless of its angles.
B.Inside in acute triangles, at the right-angle vertex in right triangles, and outside the triangle in obtuse triangles.
C.On the midpoint of the longest side in right triangles and at infinity in obtuse triangles.
D.Always on one of its vertices regardless of the angles.
Explanation: The orthocenter (intersection of the altitudes) lies inside an acute-angled triangle, coincides with the vertex of the right angle in a right-angled triangle, and falls outside the triangle in an obtuse-angled triangle.
9Given two segments of length 'a' and 'b', what is the expression for the third proportional segment 'x' in the continuous proportion a / b = b / x?
A.x = (a * b) / 2
B.x = sqrt(a * b)
C.x = b^2 / a
D.x = a^2 / b
Explanation: In the continuous proportion a / b = b / x (where 'b' is the mean proportional and 'x' is the third proportional), solving for x yields x = b^2 / a.
10In a homothety (dilation) with center O and scale factor k = 3, if segment AB measures 4 cm and the area of polygon P is 10 cm^2, what are the transformed segment A'B' length and area of polygon P'?
A.A'B' = 12 cm and Area(P') = 30 cm^2
B.A'B' = 7 cm and Area(P') = 30 cm^2
C.A'B' = 12 cm and Area(P') = 90 cm^2
D.A'B' = 4 cm and Area(P') = 90 cm^2
Explanation: Linear lengths scale by factor k (A'B' = k * AB = 3 * 4 = 12 cm), whereas areas scale by factor k^2 (Area(P') = k^2 * Area(P) = 9 * 10 = 90 cm^2).
About the Castilla-La Mancha PAU Technical Drawing Applied to Plastic Arts and Design II (Dibujo Técnico Aplicado a las Artes Plásticas y al Diseño II - UCLM 2026) Practice Questions
Verified exam format metadata for Castilla-La Mancha PAU Technical Drawing Applied to Plastic Arts and Design II (Dibujo Técnico Aplicado a las Artes Plásticas y al Diseño II - UCLM 2026) is pending. The practice questions above remain available while official exam length, timing, passing score, fee, and administrator details are reviewed.